I have solved the easy version of the problem. But I have no idea how to solve this one. Do I require any new algorithms? Can someone please help me solve this problem?
| # | User | Rating |
|---|---|---|
| 1 | Benq | 3676 |
| 2 | Kevin114514 | 3659 |
| 3 | jiangly | 3640 |
| 4 | turmax | 3450 |
| 5 | tourist | 3382 |
| 6 | strapple | 3360 |
| 7 | Um_nik | 3354 |
| 8 | squareOf105 | 3348 |
| 9 | maroonrk | 3312 |
| 10 | idontwannadothis…e | 3191 |
| # | User | Contrib. |
|---|---|---|
| 1 | Qingyu | 155 |
| 2 | nik_exists | 151 |
| 3 | maspy | 149 |
| 4 | AmShZ | 145 |
| 5 | Um_nik | 143 |
| 6 | Errichto | 139 |
| 7 | BledDest | 136 |
| 8 | adamant | 134 |
| 9 | maroonrk | 132 |
| 10 | cry | 130 |
I have solved the easy version of the problem. But I have no idea how to solve this one. Do I require any new algorithms? Can someone please help me solve this problem?
| Name |
|---|



Learn pattern searching algorithms like Z function, KMP, etc. I used Z function to solve this question.
Can you explain a bit more in detail on how to solve this after learning pattern matching algorithms?
The problem after this will turn into "for string $$$s$$$ of length $$$n$$$, find any index $$$i$$$ ($$$2 \le i \le n$$$) such as $$$s(i, n) = s(1, n-i+1)$$$ and $$$i \le n-i+1$$$".
(Here, $$$s(i, j)$$$ means a contiguous substring of $$$s$$$ from index $$$i$$$ to index $$$j$$$, inclusively).